tan e e lies in quadrant III Find sin 20.

Q: If tan 0 = O lies in Quadrant IV. Determine csc 0.

A:

Q: If sin(A) = -and A is in Quadrant 3. (): Determine sec

A:

Q: Find the quadrant in which 0 lies. sin 0 >0 and cos 0 <0 own

A:

Q: Use the given point on the terminal side of angle 0 to find indicated. 15) sin 0 (-V13, 6)

A:

Q: Given that a = arcsin (-), sec B = and tan B < 0, find the exact value of sin(a +B).

A: Given that  α=arcsin-23⇒sinα=-23secβ=54⇒1cosβ=54⇒cosβ=45,tanβ&lt;0

Q: If sin(x) = (in Quadrant-I), find 6. sin(2æ) = %3D

A: Given equation is: sinx=56 ; (x lies in Quadrant-I) We will use the following identities: (1) cos x…

Q: . Express tan t in terms of sin t, if the terminal point determined by t is in Quadrant II

A: It is given that the terminal point determined by t is in the 2nd quadrant of the coordinate system.…

Q: 23 If tan(z) 28 Give exact answers. () sin COS tan T - ********* www. (in Quadrant 1), find

A: NOTE: Refresh your page if you can't see any equations. . . the tan function is given by compare…

Q: If sin θ = 5/13 and θ, lies in quadrant II, find the exact value of cos 2θ.

A:

Q: If sin © = cos 23°, O = ?

A: Given: sinθ=cos23° To find: θ = ?

Q: If sec e + tan e = x, obtain the values of sec 6, tan e and sin 6.

A: Given: sec⁡θ+tan⁡θ=x   ...(1) We know that sec2⁡θ-tan2⁡θ=1 ⇒sec⁡θ-tan⁡θsec⁡θ+tan⁡θ=1…

Q: If sin e= and 0<es, find the exact value of tan 20. %3D 4 24 24 4

A: Given,        sinθ=35 and 0≤θ≤π2

Q: What is the value of sin(135°)?

A:

Q: If Sin θ 0, then θ lies in which quadrant?

A: Given that, Sin θ &lt; 0 and Cos θ &gt; 0   Since, Sin θ is negative in quadrant III and quadrant IV…

Q: Express tan(t) in terms of sin(t), if the terminal point determined by t is in Quadrant II.

A: We know the trigonometric relation that,            tan(t) = sin(t)cos(t)

Q: If sin(0) = 4 and 0 is in quadrant IV, then find %3D

A:

Q: If sin x = and x is in Quadrant III, find sin 2x. 3.

A:

Q: If sin θ = 4 / 5 and θ is in quadrant II, then cos θ =

A: We know that in the second quadrant, sine is positive and cosine is negative. Also, sin2x+cos2x=1.

Q: If sin B = −1/3 with B in QIII, find tan (B/2).

A:

Q: Find cos (2 θ) , if sin θ=15/17 and θ lies in quadrant I

A: sin² (x) + cos² (x) = 1 cos(2x) = cos² (x) - (1 - cos²(x)) = 2cos²(x) - 1

Q: If sin 8 = - and e terminates in Quadrant IV, what is the value of sec 8 tan 8? (a) –2v3 (b) - (1) -

A: We know

Q: If sin x = r in quadrant III, then sin 2x = Cos 2x tan 2x %3D

A:

Q: If cos 0 = and tan 0 = %, 10 what is sin 0?

A: NOTE: Refresh your page if you can't see any equations. . here we have

Q: If sin 0 ==, 0 in quadrant II, find the exact value of 51 a) cos 0 (b) sin 0+ - (c) cos 0 (d) tan -…

A:

Q: If cose =- and 0 is in Quadrant II, find the exact value of sin20 %3D 3.

A:

Q: If cos 0 = and tan 0 > 0, then sin 0 = 13

A:

Q: If tan β = 4/3 and β is in the third quadrant, find exact values for sin β and cos β

A:

Q: Given that tan (20 + = 5, where n < 20 < .Find the exact value 2 of sin 0.

A: We will find two values of thetha but we will choose according to condition

Q: 15 If sin 0 and e is in the third quadrant, what is tan 0? 17'

A:

Q: Use a ratio identity to find tan 0 if 24 and cos 0 25 sin 0 25 7

A:

Q: Give the exact value of the expression. sin (2 arcos 17 유)

A: Given, sin(2 arcos 8/17)

Q: In which quadrant is Olocated if tan 0 > 0 and cose < 0?

A:

Q: B. If sin e=% , find 1. Sin 20 2 Cos 20 3. Tan 20

A: Given: sin θ=34......(1) The expression for the sine trigonometric ratio is given as sin…

Q: If sinθ = 0.6, then what is tanθ?

A: Formula used:

Q: Suppose you know that sin (0) = , where 0 is in Quadrant II when drawn in 6 11 standard position

A:

Q: Given: tan θ=12/5 What is the trigonometric ratio of sin θ?

A:

Q: If tan 0 > 0 and cos 0 < 0, what Quadrant is Point (0) or P(0) located?

A: Given that tanθ&gt;0  and  cosθ&lt;0

Q: Find the quadrant in which 0 lies from the information given. sin(0) < 0 and cos(0) < 0

A: By checking the values of trigonometric functions in quadrant we can conclude the following data.

Q: If sin e = , and 0 is in QI, find sec 0. %3D

A:

Q: If sin(e) and tan(0) 13 find sec(@).

A:

Q: suppose α is an angle in the first quadrant and β = π + α. Evaluate sin−1(sin(β)). Show all work.

A: Given that α is an angle in the first quadrant. So, β = π + α is in the third quadrant.  So, sin(π +…

Q: What is the exact value of sin (157.5°) using the half-angle identities? 2 /2+V2

A: We need to evaluate the exact value of sin(157.5o). So,              sin157.5∘ Use the following…

Q: if sin(0)=-7/25 with 0 quadrant IV, what is cos(0)?

A: Given

Q: Suppose that 0 is an angle in standard position whose terminal side intersects the unit circle at 9.…

A:

Q: If sin(0) 4 and 0 is in quadrant III , then find: - 55

A:

Q: Given that tan 0 = 2, find sin 0 and cos 0. Write your answers in simplest form. sin 0 Cos O

A: Given: tan θ = 56 To find: The values of sin θ and

Q: If sin θ = 4/5 and θ lies in quadrant II, find the exact value of tan 2θ.

A: Given:sinθ=45tan 2θ=?

Q: If sin e- and 0 ses-, find the exact value of tan 20. 24 24 7. 314

A: Given that the angle is in the first quadrant. Hence, all the trigonometric functions will be…

Q: If sin θ = 5/13 and θ, lies in quadrant II, find the exact value of tan 2θ.

A: Given function: sinθ=513 We know that  sinθ=PerpendicularHypotenuse

Percentage

A percentage is a number indicated as a fraction of 100. It is a dimensionless number often expressed using the symbol %.

Algebraic Expressions

In mathematics, an algebraic expression consists of constant(s), variable(s), and mathematical operators. It is made up of terms.

Numbers

Numbers are some measures used for counting. They can be compared one with another to know its position in the number line and determine which one is greater or lesser than the other.

Subtraction

Before we begin to understand the subtraction of algebraic expressions, we need to list out a few things that form the basis of algebra.

Addition

Before we begin to understand the addition of algebraic expressions, we need to list out a few things that form the basis of algebra.